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Analysis of Anisotropy Formula

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Analysis of Anisotropy includes interactions of each (pump and probe) field with both the lower and upper transition. Check FAQs

r i = \frac{({\cos (γ a)}^{2}) + 3}{10 \cdot \cos (γ a)}

r_i - Analysis of Anisotropy?γ_a - Angle Between Transition Dipole Moments?

Analysis of Anisotropy Example

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Here is how the Analysis of Anisotropy equation looks like with Values.

Here is how the Analysis of Anisotropy equation looks like with Units.

Here is how the Analysis of Anisotropy equation looks like.

0.495 = \frac{({\cos (45)}^{2}) + 3}{10 \cdot \cos (45)}

0.495 = \frac{({\cos (45°)}^{2}) + 3}{10 \cdot \cos (45°)}

0.495 = \frac{({\cos (45)}^{2}) + 3}{10 \cdot \cos (45)}

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Analysis of Anisotropy Solution

Follow our step by step solution on how to calculate Analysis of Anisotropy?

FIRST Step Consider the formula

r i = \frac{({\cos (γ a)}^{2}) + 3}{10 \cdot \cos (γ a)}

Next Step Substitute values of Variables

∴

r i = \frac{({\cos (45°)}^{2}) + 3}{10 \cdot \cos (45°)}

Next Step Convert Units

∴

r i = \frac{({\cos (0.7854rad)}^{2}) + 3}{10 \cdot \cos (0.7854rad)}

Next Step Prepare to Evaluate

∴

r i = \frac{({\cos (0.7854)}^{2}) + 3}{10 \cdot \cos (0.7854)}

Next Step Evaluate

∴

r i = 0.494974746830531

LAST Step Rounding Answer

∴

r i = 0.495

Analysis of Anisotropy Formula Elements

Variables

Functions

Analysis of Anisotropy

Analysis of Anisotropy includes interactions of each (pump and probe) field with both the lower and upper transition.

Symbol: r_i

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Analysis of Anisotropy

Angle Between Transition Dipole Moments

Angle Between Transition Dipole Moments is the figure formed by two rays, called the sides of the angle, sharing a common endpoint, called the vertex of the angle.

Symbol: γ_a

Measurement: AngleUnit: °

Note: Value can be positive or negative.

Formulas to find Angle Between Transition Dipole Moments

cos

Cosine of an angle is the ratio of the side adjacent to the angle to the hypotenuse of the triangle.

Syntax: cos(Angle)

Other formulas in Femtochemistry category

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Go Potential for Exponential Repulsion

V = E \cdot {(sech (\frac{v \cdot t}{2 \cdot L}))}^{2}

Go Recoil Energy for Bond Breaking

E = (\frac{1}{2}) \cdot μ \cdot (v^{2})

Go Observed Lifetime Given Reduced Mass

τ obs = \frac{\sqrt{\frac{μ \cdot [BoltZ] \cdot T}{8 \cdot π}}}{P \cdot σ}

How to Evaluate Analysis of Anisotropy?

Analysis of Anisotropy evaluator uses Analysis of Anisotropy = ((cos(Angle Between Transition Dipole Moments)^2)+3)/(10*cos(Angle Between Transition Dipole Moments)) to evaluate the Analysis of Anisotropy, The Analysis of Anisotropy formula is defined as anisotropy which include interactions of each (pump and probe) field with both the lower and upper transition. This does not have any counterpart in the classical case of fluorescence anisotropy. Analysis of Anisotropy is denoted by r_i symbol.

How to evaluate Analysis of Anisotropy using this online evaluator? To use this online evaluator for Analysis of Anisotropy, enter Angle Between Transition Dipole Moments (γ_a) and hit the calculate button.

FAQs on Analysis of Anisotropy

What is the formula to find Analysis of Anisotropy?

The formula of Analysis of Anisotropy is expressed as Analysis of Anisotropy = ((cos(Angle Between Transition Dipole Moments)^2)+3)/(10*cos(Angle Between Transition Dipole Moments)). Here is an example- 0.494975 = ((cos(0.785398163397301)^2)+3)/(10*cos(0.785398163397301)).

How to calculate Analysis of Anisotropy?

With Angle Between Transition Dipole Moments (γ_a) we can find Analysis of Anisotropy using the formula - Analysis of Anisotropy = ((cos(Angle Between Transition Dipole Moments)^2)+3)/(10*cos(Angle Between Transition Dipole Moments)). This formula also uses Cosine (cos) function(s).

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